From: Ytoba <ytoba1024@...>
Date: 2007-04-26T00:57:14+09:00
Subject: ax²+bx+c for newbies

Here is some very easy code to understand.
Since I started learning Ruby 2 years ago, I lacked examples.
So if this code can help newbies, the goal will be achieved.

Ytoba

include Math
require 'complex'
require 'rational'


begin

class Eq2
  def initialize(a,b,c)
    @a, @b, @c = Rational(a,1), Rational(b,1), Rational(c,1)
  end

  def to_s
    ch = ""
    ch += "#{@a}" unless @a == 1
    ch += "-" if @a == -1
    ch += "x²"
    ch += "+" unless @b < 0
    ch += "#{@b}" unless @b == 1
    ch += "-" if @b == -1
    ch += "x"
    ch += "+" unless @c < 0
    ch += "#{@c}" unless @c == 1
    ch += "-" if @c == -1
    ch
  end

  def delta
    @b*@b - Rational(4,1)*@a*@c
  end

  def solve
  dlt = delta
  puts "delta=#{dlt}"
  case
  when dlt > 0
    r1 = (-@b - sqrt(delta))/(2*@a).to_f
    r2 = (-@b + sqrt(delta))/(2*@a).to_f
    puts "Two distinct roots"
    puts "r1=#{r1}"
    puts "r2=#{r2}"
  when dlt == 0
    puts "A double root"
    r= -@b/(2*@a)
    puts "r=#{r}"
  when dlt < 0
    puts "delta=#{-delta}i²"
    puts "Two complex roots"
    r1 = Complex(-@b/(2*@a).to_f, -sqrt(-delta)/(2*@a).to_f)
    r2 = Complex(-@b/(2*@a).to_f, sqrt(-delta)/(2*@a).to_f)
    puts "r1=#{r1}"
    puts "r2=#{r2}"
  end

  end
end

e = Eq2.new(1,-6,4)

puts e
e.solve

f = Eq2.new(1,2,5)
puts f
f.solve

end

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